基底平面取向石墨的表征

E. Gilbert, P. A. Reynolds, J. White
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引用次数: 36

摘要

我们使用扫描电子显微镜(SEM)、扫描隧道显微镜(STM)、广角x射线散射(WAXS)、小角中子散射(SANS)和吸附等温线来表征再压缩、剥落的石墨“Papyex”。发现衬底由约60%的空隙空间组成,其中大部分与厚度约为300 a的画廊有关。衬底含有约70%的菱面体和30%的六角体石墨晶体,尺寸约为几百埃。我们证实Papyex具有优先取向的石墨(0001)平面,其表面主要贡献于总可用表面积。利用德拜etal的理论。,衬底可归类为随机两相结构。采用对比变化的SANS实验表明,Papyex的空隙是连通的,并且是可填充的。由于画廊的空洞空间的大规模和相互联系的性质,Guinier分析不适用于目前的系统。BET分析表明,Papyex是一种无孔或大孔材料,具有II型等温线,表面积约为20 g−1,微孔可以忽略不计。这表明基体由孔洞和宏观裂纹和裂缝组成,尺寸约为500 A或更大。对SANS数据进行Porod分析得到的表面尺寸为2.5,表面积与BET分析得到的数据相当。然而,幂律行为被观察到的有限范围使得关于分形维数和多分散性的结论值得怀疑。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Characterisation of a basal-plane-oriented graphite
We have employed scanning electron microscopy (SEM), scanning tunnelling microscopy (STM), wide-angle X-ray scattering (WAXS), small-angle neutron scattering (SANS) and adsorption isotherms to characterise the recompressed, exfoliated graphite ‘Papyex’. The substrate is found to consist of ca. 60% void space, most of which is associated with galleries with a thickness of ca. 300 A. The substrate contains ca. 70% rhombohedral and 30% hexagonal graphite crystallites with dimensions of the order of several hundred angstroms. We confirm that Papyex has preferentially oriented graphite (0001) planes whose surfaces mainly contribute to the total available surface area. Using the theory of Debye etal., the substrate may be classed as a random two-phase structure. SANS experiments employing contrast variation show that the voids in Papyex are connected and fillable. A Guinier analysis is inappropriate to apply to the present system owing to the large scale and interconnected nature of the void space of the galleries. BET analysis shows Papyex is a non-porous or macroporous material giving a Type II isotherm with a surface area of ca. 20 g−1 and negligible micropores. This suggests that the substrate consists of voids and macroscopic cracks and fissures with dimensions of the order of ca. 500 A or more. Porod analysis of the SANS data gives a surface dimension of 2.5 and a surface area comparable to that obtained from the BET analysis. However, the limited range in which power-law behaviour is observed makes conclusions about fractal dimensions and polydispersity questionable.
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